the mean is 146, and standard deviation is 35. You can infer that 97.72% of female students have scores above – write an x value. The following figure shows the normal distribution with the proportion of the area under the normal curve containedwithin one, two, and three standard deviations of the mean. The last proportion on each side, 0.13%, depicts theremaining area under the curve. Specifically, 0.13% of the area under the standard normal distribution is locatedabove z-score values greater than the mean (P) plus three standard deviations (+30). Also, because the normaldistribution is symmetrical, 0.13% of the area under the standard normal distribution is located below z-score valuesless than the mean (µ) minus three standard deviations (-30).34.13%34.13%13.59%13.59%2.15%2.15%0.13%0.13%-30-20-10+10+20+30Use the figure to help you answer the following questions.The National Assessment of Educational Progress (NAEP) is a nationwide assessment of students' proficiency in ninesubjects: mathematics, reading, writing, science, the arts, civics, economics, geography, and U.S. history. The mainNAEP assessments are conducted annually on samples of students from grades 4, 8, and 12.the mean is 146. and standard deviation 35

Name: the mean is 146, and standard deviation is 35. You can infer that 97.7
Uploaded: 2024-03-20T07:06:16.000Z
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Description: the mean is 146, and standard deviation is 35. You can infer that 97.72% of female students have scores above – write an x value. The following figure shows the normal distribution with the proportion of the area under the normal curve containedwithi